Difference between revisions of "About Inertial Frames of Reference, Velocities, and Velocity-Dependent Masses"
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# Velocity Dependent Masses: Mass is defined as the proportionality factor between the first dynamic quantity, the linear momentum p, and the velocity v (or w? or else?) - a purely kinematic quantity. | # Velocity Dependent Masses: Mass is defined as the proportionality factor between the first dynamic quantity, the linear momentum p, and the velocity v (or w? or else?) - a purely kinematic quantity. | ||
| − | [[Category:Scientific Paper]] | + | [[Category:Scientific Paper|inertial frames reference velocities velocity-dependent masses]] |
Latest revision as of 09:52, 1 January 2017
| Scientific Paper | |
|---|---|
| Title | About Inertial Frames of Reference, Velocities, and Velocity-Dependent Masses |
| Author(s) | Georg Galeczki |
| Keywords | Reference Frames, Velocity, Mass |
| Published | 1989 |
| Journal | None |
| Pages | 93-106 |
Abstract
- Inertial Frames of Reference: The concept of inertial frame of reference (IFR is usually tied to Galileo's "law of inertia" or to "Newton's first principle": "A body remains at rest or in motion with constant velocity if and only if it is not subjected to the influence of other bodies".
- Velocities: The concept of velocity arounsed no difficulties in Newtonian physics. Once length and time intervals defined in terms of conventional units, velocity was defined as the limit.
- Velocity Dependent Masses: Mass is defined as the proportionality factor between the first dynamic quantity, the linear momentum p, and the velocity v (or w? or else?) - a purely kinematic quantity.
